Answered: Assume there are 3 ways to get from…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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Q8) Frederick is walking through a labyrinth and has to choose the correct path to find his way out. He can choose to change direction a total of 8 times. If there are 16 paths to choose from, how many different ways could Frederick try to solve the maze? (Permutation) 518,918,400 O 128 O 12,870 O 14,560
17. In September, October, and November, a student solves at least one problem per day but not more than 13 problems per week. Show that she solves exactly 12 problems on some set of consecutive whole days.
A shoe has twelve eyelets. A shoelace can go through each eyelet in two different ways: one way going in/toward the shoe, and another way coming out/away from the body of the shoe through the eyelet away from the shoe. After we get the shoelace through an eyelet, we must put the shoelace through a different eyelet (in/toward or out/away from the shoe), until the shoelace passes through all twelve eyelets once, and no more than once. How many (different) ways are there to tie the shoelace to the shoe in this procedure?
Question 27
the line through the points p and q is formed with "p + λ(q − p)." Why is the direction given by q-p and not q+p or something else
This will be my final puzzle of this series and is not math. You need to fill in the blanks with one of the letters from the first line. The rules are that no two of the letters can appear in a line (horizontal, vertical, or diagonal). For example if you draw a line either horizontal, vertical, or diagonal and it passes through any duplicate letter, one of the duplicates must be moved. You will not be able to fill all the blanks. The winner is the one with the least number of blanks. 100 pesos to the person with the least number of blanks.
The symmetric equation of the line that passes through the points A(1, 2, 3) and B(4, 6, 8) is: Select one: O None of these O x O x O x O x - 3 1 5 4 - 4 1 1 1 1 x 2 X X x - 4 1 4 - 6 - 5 ст 2 2 2 || x 8 X X - 5 เว - 3 - 8 - 3 3 3 3 3
Show work please
On the plans for a treehouse, a beam represented by QR has endpoints Q9-6, 2) and R(-1,8). A connecting beam represented by ST has enpoints S(-3, 6) and T(-8, 5). Are the beams perpendicular?
With a short time remaining in the day, a delivery driver has time to make deliveries to 6 different locations among the 7 locations remaining. How many different routes are possible?
Find i- 3,5+ 2 s-35 +2 3S+8 2) S42S+5 ) 2. 1)
A die is rolled two times Provide a list of all the possible outcomes of the two rolls in this form: the result from the first roll and results from the second roll.The answer needs to be done using R which I am confused on how to do

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Assume there are 3 ways to get from point A to B and 5 ways to get from B to C. How many possible ways are there to get from A to C through the path of B?